Remarks on Height-Diameter Modeling

By Yuancai Lei, Bernard R. Parresol. 2001

57 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/e7641befdbec4e194c015a1c04c5dbf57f2e4123

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Citations in the corpus

Tree height prediction approaches for uneven-aged beech forests in northwestern Spain (2013, background): “, 1978) and Schnute (Schnute, 1981) models, which have proved suitable for several species and types of forest stands (Yuancai and Parresol, 2001).”
Nonlinear fixed and random generalized height–diameter models for Portuguese cork oak stands (2011, methodology): “According to Lei and Parresol (2001), the function form used to model the height-diameter relationship should: (i) increase monotonically, (ii) have an upper asymptote, and (iii) have an inflection point.”
A generalized nonlinear mixed-effects height-diameter model for Eucalyptus globulus L. in northwestern Spain. (2010, background): “Yuancai and Parresol (2001) stated that the three properties that should be considered for h–d relationships were: (1) monotonic increment, (2) functional inflection point, and (3) asymptotic value.”
A spatially explicit height–diameter model for Scots pine in Estonia (2011, background): “According to Lei and Parresol (2001), the height–diameter relationship should be monotonically increasing and have a functional inflection point and an asymptote.”
Height-diameter models with random coefficients and site variables for tree species of Central Maine (2008, background): “Although other mixedmodeling efforts have used functional forms that could be linearized and/or exponential [4, 27, 29], sigmoid models are more biologically appropriate for height-diameter relationships [ 23 ].”
Tree mortality patterns following prescribed fires in a mixed conifer forest (2006, background): “This indirect measure of tree resistance to fire damage is typically correlated with tree height ( Yuancai and Parresol 2001 ), which may confound its meaning.”
Modeling Forest Trees and Stands (2012, background): “Liu et al. (1995) introduced a thinning response variable (T) into the crown ratio model of Dyer and Burkhart (1987) (Eq.”
A generalized height–diameter model with random coefficients for uneven-aged stands in El Salto, Durango (Mexico) (2009, background): “…Peng et al. , 2001 ; Schröder and Álvarez-González, 2001 ; López-Sánchez et al. , 2003 ; Castedo-Dorado et al. , 2005 ; Diéguez-Aranda et al. , 2005 ), but similar to or even higher than those found by other authors (e.g. Lei and Parresol, 2001 ; Colbert et al. , 2002 ; Barrio-Anta et al. , 2006 ).”